Exam 20: Understanding Options

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Briefly explain what is meant by put-call parity?

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The relationship between the value of a European call option and the value of an equivalent put option is called put-call parity. It shows that the payoff from purchasing a call option, and investing the present value of its exercise price, equals the payoff from buying the stock and buying a put option on the stock. Since these two payoffs at expiration are equal, it must cost the same to establish both positions. This equivalence in cost to establish the positions is called put-call parity.

If the stock price follows a random walk, successive price changes are statistically independent. If σ2 is the variance of the daily price change, and there are t days until expiration, the variance of the cumulative price change is

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B

Call options can have a positive value at expiration even when the underlying stock is worthless.

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The two principal options exchanges in the United States are the: I.International Securities Exchange; II.New York Stock Exchange; III.NASDAQ; IV.Chicago Board of Options Exchange

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An increase in exercise price results in an equal increase in the call option's price.

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The buyer of a call option has the right to exercise the option, but the writer of the call option has the

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Buying the stock and the put option on the stock provides the same payoff as

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An option that can be exercised any time before its expiration date is called:

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For a European option: Value of call + PV(exercise price)= Value of put + Share price.

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The owner of a regular exchange-listed call-option on a stock

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Which of the following features increase(s)the value of a call option? I.A high interest rate; II.A long time to maturity; III.A higher volatility of the underlying stock price

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Suppose the underlying stock pays a dividend before the expiration of options on that stock. This will: I.increase the value of a call option; II.increase the value of a put option; III.decrease the value of a call option; IV.decrease the value of a put option

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Consider the following data for a European option: Expiration = 6 months; Stock price = $80; Exercise price = $75; Call option price = $12; Risk-free rate = 5 percent per year. Using put-call parity, calculate the price of a put option having the same exercise price and expiration date.

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The writer of a put option loses if the stock price declines.

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If the risk-free interest rate increases, then

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For European options, the value of a call plus the present value of the exercise price is equal to

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Suppose you buy a call and lend the present value of its exercise price. You could match the payoffs of this strategy by

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The writer (seller)of a regular exchange-listed put-option on a stock

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Briefly explain what is meant by protective put.

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In June 2020, an investor buys a put option on Genentech stock with an exercise price of $75 and expiring in January 2022. If the stock price in July 2020 is $80, then this option is I.in-the-money II.out-of-the-money III.a LEAPS option

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